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Gires , Auguste; Tchiguirinskaia , Ioulia; Schertzer , D; Ochoa-Rodriguez , S.; Willems , P.; Ichiba , Abdellah; Wang , Li-Pen; Pina , Rui; Van Assel , Johan; Bruni , Guendalina; Murla Tuyls , Damian; ten Veldhuis , Marie-Claire (2017)
Publisher: European Geosciences Union
Languages: English
Types: Article
Subjects: Fractal analysis, G, Sewer system, Geography. Anthropology. Recreation, [ SDU.STU.HY ] Sciences of the Universe [physics]/Earth Sciences/Hydrology, Technology, Urban drainage, TD1-1066, T, GE1-350, Environmental technology. Sanitary engineering, Environmental sciences, [ SDE.IE ] Environmental Sciences/Environmental Engineering
International audience; Fractal analysis relies on scale invariance and the concept of fractal dimension enables one to characterize and quantify the space filled by a geometrical set exhibiting complex and tortuous patterns. Fractal tools have been widely used in hydrology but seldom in the specific context of urban hydrology. In this paper, fractal tools are used to analyse surface and sewer data from 10 urban or peri-urban catchments located in five European countries. The aim was to characterize urban catchment properties accounting for the complexity and inhomogeneity typical of urban water systems. Sewer system density and imperviousness (roads or buildings), represented in rasterized maps of 2 m × 2 m pixels, were analysed to quantify their fractal dimension, characteristic of scaling invariance. The results showed that both sewer density and imperviousness exhibit scale-invariant features and can be characterized with the help of fractal dimensions ranging from 1.6 to 2, depending on the catchment. In a given area consistent results were found for the two geometrical features, yielding a robust and innovative way of quantifying the level of urbanization. The representation of impervious-ness in operational semi-distributed hydrological models for these catchments was also investigated by computing frac-tal dimensions of the geometrical sets made up of the sub-catchments with coefficients of imperviousness greater than a range of thresholds. It enables one to quantify how well spatial structures of imperviousness were represented in the urban hydrological models.